Notice: Undefined index: linkPowrot in C:\wwwroot\wwwroot\publikacje\publikacje.php on line 1275
[22145] Artykuł: Enhanced heating surface application in a minichannel flow and the use of the FEM and Trefftz functions for the solution of inverse heat transfer problemCzasopismo: Experimental Thermal and Fluid Science Tom: 44, Strony: 23-33ISSN: 0894-1777 Wydawca: ELSEVIER SCIENCE INC, 360 PARK AVE SOUTH, NEW YORK, NY 10010-1710 USA Opublikowano: Styczeń 2013 Liczba arkuszy wydawniczych: 1.00 Autorzy / Redaktorzy / Twórcy
Grupa MNiSW: Publikacja w czasopismach wymienionych w wykazie ministra MNiSzW (część A) Punkty MNiSW: 30 Klasyfikacja Web of Science: Article Pełny tekst DOI Web of Science YADDA/CEON Keywords: Flow boiling  Rectangular minichannel  Enhanced heating wall  Liquid crystal thermography  Inverse boundary problem  Trefftz functions  |
The paper presents results of flow boiling in a rectangular minichannel of 1.0mm depth and 40mm width, vertically oriented. The heating element for the working fluid (FC-72) that flows along the minichannel is a single-sided enhanced alloy foil made from Haynes-230. Micro-recesses were formed on the selected area or entire heating foil by laser technology. The observations of the flow structure were carried out through a piece of glass. Simultaneously, owing to the liquid crystal layer placed on the opposite side of the enhanced foil surface, it was possible to measure temperature distribution on the heating wall through another piece of glass. The first objective is to calculate the void fraction for some cross-sections of selected images for increasing heat fluxes supplied to the heating surface. The flow structure photos were processed using Corel graphics software and binarized. The analysis of phase volumes was developed in Techystem Globe software. The second objective of the calculations is to evaluate a heat transfer model and numerical approach to solving the inverse boundary problem, and to calculate the heat transfer coefficient at boiling incipience. This problem has been solved by means of the finite element method in combination with Trefftz functions (FEMT). Trefftz functions are used to construct basic functions in Hermite space of the finite element.